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An upper bound on the total inelastic cross-section as a function of the total cross-section

Recently Andr\'e Martin has proved a rigorous upper bound on the inelastic cross-section $\sigma_{inel}$ at high energy which is one-fourth of the known Froissart-Martin-Lukaszuk upper bound on $\sigma_{tot}$. Here we obtain an upper bound on $\sigma_{inel}$ in terms of $\sigma_{tot}$ and show...

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Detalles Bibliográficos
Autores principales: Wu, Tai Tsun, Martin, Andre, Roy, Shasanka Mohan, Singh, Virendra
Lenguaje:eng
Publicado: 2010
Materias:
Acceso en línea:https://dx.doi.org/10.1103/PhysRevD.84.025012
http://cds.cern.ch/record/1305266
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author Wu, Tai Tsun
Martin, Andre
Roy, Shasanka Mohan
Singh, Virendra
author_facet Wu, Tai Tsun
Martin, Andre
Roy, Shasanka Mohan
Singh, Virendra
author_sort Wu, Tai Tsun
collection CERN
description Recently Andr\'e Martin has proved a rigorous upper bound on the inelastic cross-section $\sigma_{inel}$ at high energy which is one-fourth of the known Froissart-Martin-Lukaszuk upper bound on $\sigma_{tot}$. Here we obtain an upper bound on $\sigma_{inel}$ in terms of $\sigma_{tot}$ and show that the Martin bound on $\sigma_{inel}$ is improved significantly with this added information.
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institution Organización Europea para la Investigación Nuclear
language eng
publishDate 2010
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spelling cern-13052662023-03-14T17:34:03Zdoi:10.1103/PhysRevD.84.025012http://cds.cern.ch/record/1305266engWu, Tai TsunMartin, AndreRoy, Shasanka MohanSingh, VirendraAn upper bound on the total inelastic cross-section as a function of the total cross-sectionParticle Physics - PhenomenologyAstrophysics and AstronomyRecently Andr\'e Martin has proved a rigorous upper bound on the inelastic cross-section $\sigma_{inel}$ at high energy which is one-fourth of the known Froissart-Martin-Lukaszuk upper bound on $\sigma_{tot}$. Here we obtain an upper bound on $\sigma_{inel}$ in terms of $\sigma_{tot}$ and show that the Martin bound on $\sigma_{inel}$ is improved significantly with this added information.Recently Andr\'e Martin has proved a rigorous upper bound on the inelastic cross-section $\sigma_{inel}$ at high energy which is one-fourth of the known Froissart-Martin-Lukaszuk upper bound on $\sigma_{tot}$. Here we obtain an upper bound on $\sigma_{inel}$ in terms of $\sigma_{tot}$ and show that the Martin bound on $\sigma_{inel}$ is improved significantly with this added information.arXiv:1011.1349CERN-PH-TH-2010-247CERN-PH-TH-2010-247oai:cds.cern.ch:13052662010-11-08
spellingShingle Particle Physics - Phenomenology
Astrophysics and Astronomy
Wu, Tai Tsun
Martin, Andre
Roy, Shasanka Mohan
Singh, Virendra
An upper bound on the total inelastic cross-section as a function of the total cross-section
title An upper bound on the total inelastic cross-section as a function of the total cross-section
title_full An upper bound on the total inelastic cross-section as a function of the total cross-section
title_fullStr An upper bound on the total inelastic cross-section as a function of the total cross-section
title_full_unstemmed An upper bound on the total inelastic cross-section as a function of the total cross-section
title_short An upper bound on the total inelastic cross-section as a function of the total cross-section
title_sort upper bound on the total inelastic cross-section as a function of the total cross-section
topic Particle Physics - Phenomenology
Astrophysics and Astronomy
url https://dx.doi.org/10.1103/PhysRevD.84.025012
http://cds.cern.ch/record/1305266
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